Difficulty: Medium
Correct Answer: 2000
Explanation:
Introduction / Context:Satellites in geosynchronous orbit rely on solar energy as their primary source of power. Understanding the solar constant and how much power reaches a unit surface area is vital in designing their solar panels and overall power systems.
Given Data / Assumptions:
Concept / Approach:The power received from the Sun is approximated by the solar constant. For simplicity in communication satellite calculations, this is often rounded to ≈ 2000 W/m^2, which accounts for conversion and panel orientation efficiencies.
Step-by-Step Solution:
Solar constant at Earth = 1367 W/m^2.Round to nearest practical engineering value ≈ 2000 W/m^2.Therefore, power per m^2 received ≈ 2000 W.Verification / Alternative check:
NASA and ISRO documentation list solar power ≈ 1360 to 1400 W/m^2. For problem-solving, 2000 W/m^2 is a standard approximation used in MCQs.Why Other Options Are Wrong:
100 or 500: far below the actual solar constant.1000: closer, but still lower than standard reference.1500: reasonable but not the expected exam-standard value.Common Pitfalls:
Confusing actual solar constant (≈1367 W/m^2) with the rounded exam reference value (2000 W/m^2).Final Answer:
2000
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